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Winning the lottery

Incorrect Her first comment after winning the lottery was exciting. [Her comment wasn t exciting her feeling was.]... [Pg.496]

Correct Her first comment after winning the lottery expressed her excitement. [Pg.496]

Take for example a single lottery ticket with a face value of 100. If the probability of winning the lottery is exactly 5.00%, then a rational... [Pg.699]

Better yet, tiny bubbles provide fertile ground for natural experimentation (Figure 5.1). Several reactions that don t work in one big flask work better divided into many portions in small vesicles. Even if most reactions fall, if one reaction succeeds, its success is protected by the wall of carbon around it. The reactions that win the lottery get to keep their winnings. [Pg.90]

The chances of finding appropriately placed studs on either side of the closet are about the same as winning the lottery. Instead, it s very likely you ll have to hang the rod from strips of 1 x 4 lumber mounted to the studs. Start by cutting two strips of wood to match the depth of the closet s sidewalls (or have them cut at the lumber store). [Pg.222]

There are things that are unlikely, like winning the lottery, and there are things that are impossible, like cutting two identical, irregularly shaped pieces of wood without a template. A template and the skills to use it ensure that you can mass-produce complicated cuts—in this case, two identical legs for a Shaker-style step stool. [Pg.291]

I agree that wearing safety equipment is usually not glamorous and typically not much fun. Let s take seatbelts as an example. Some people just will not wear their seatbelts. I had a co-worker who believed he had been saved from a car crash from which he was thrown clear. He was on his way home from work when his car left the pavement around a curve. During the accident, his car rolled over and was totaled. The driver s compartment was completely demolished. He came out of this accident with only minor injuries. He insisted that if he had been wearing his seatbelt, the accident would have killed him. Some people still believe this. There are also people who win the lottery, but I am not one of them. [Pg.4]

If you win a lottery and the state deposits 8000000 to your account, when you withdraw 1 your balance will be 7999999. The accuracy of the bank is much greater than that of the census takers, especially since the census takers update their data only once every 10 years. [Pg.21]

The Problem The probability of winning a lottery, where you have to pick six numbers from the numbers 1 through 54, is 0.00000387 percent. How many tickets do you have to buy (and combinations of numbers do you have to choose) to be sure that you have a ticket with all the winning numbers on it ... [Pg.112]

Suppose a lottery ticket costs 1 per play. The game is played by drawing 6 numbers without replacement from the numbers 1 to 48. If you guess all six numbers, you win the prize. Now, suppose that N = the number of tickets sold and P = the size of the prize. N and P are related by... [Pg.123]

Nearly impossible things happen every day. If your chance of winning a lottery with a single ticket purchase is 10 7, you can say, with 99.99999% confidence, that the ticket in your hand will not be a big winner. Yet somebody will beat these odds, or eventually nobody would buy lottery tickets. [Pg.71]

The statistical techniques that can be used to rule out chance events require us first to consider some concepts of probability. Many outcomes in life are inherently uncertain, and others can be considered certain. If you play the lottery, it is uncertain whether you will win on any given occasion (it is also incredibly unlikely). If you drop an apple, it is certain that it will fall to the ground. Other outcomes fall in the middle of the range. It is useful to be able to quantify the degree of certainty, and conversely the degree of uncertainty, associated with a particular occurrence. This is the realm of probability. [Pg.57]

There is, however, one formidable problem in applying this argument, and that is that there are all sorts of unlikely events which can occur which would not, in practice, lead us to reject a hypothesis. Consider, for example, a lottery with a million tickets, sold to a million persons (one each), and with a single prize and suppose that one of the tickets is owned by Mr Fred Bloggs. If the lottery is fair the probability that Fred Bloggs will win is one in a million. But the same is true for all of the 999 999 other persons who own a ticket. Therefore, if we reject the hypothesis that the lottery is fair because Fred... [Pg.48]

The default swap market is not unlike the lottery ticket. What if the shipping and handling fee for the winning ticket was unknown or turned out to be zero In that case, if an investor observed these lottery tickets trading at a price of 4, it may appear that the probability of winning was simply 4.00%. In the case of a default swap this is what is referred to as the risk-neutral probability of default. The risk-neutral probability of our default swap is approximately equal to the premium of 4.00%. By applying the lottery ticket example to our default swap, it is easy to see how the hazard rate is dependent on both the risk-neutral probability as well as the recovery value assumption, and thus can be approximated hy X = P/(l - R). [Pg.700]

One typical example here is the Lottery. On the basis of a large number of tickets (hazard potentials, e.g. 10,000), compared to a small number of wins, (accidents, e.g, 50), and 100 people taking part, those wins are not evenly distributed over all the people. Under the condition of each person having an equal chance of winning and also being allowed to draw a lot of times, some of the people will remain empty-handed whereas others may gain 3 or 4 wins. The frequency distribution follows a Poisson distribution. [Pg.131]

The low chances of winning in the lottery, which have caused it to be called a special tax on the stupid would be even worse if you also had to predict the order of drawing of the numbers (36I/30 ). Another variant, to which we will return, involves returning each ball to the pool after it has been drawn so that repeats are possible. Then N of Eq. (5.12) is replaced by (N + Nd — 1), that is by (36 f 6 — l). fri the text Ave refer to this mode as the Bose—lottery. ... [Pg.118]


See other pages where Winning the lottery is mentioned: [Pg.109]    [Pg.112]    [Pg.26]    [Pg.27]    [Pg.226]    [Pg.162]    [Pg.37]    [Pg.171]    [Pg.57]    [Pg.238]    [Pg.91]    [Pg.27]    [Pg.116]    [Pg.150]    [Pg.109]    [Pg.112]    [Pg.26]    [Pg.27]    [Pg.226]    [Pg.162]    [Pg.37]    [Pg.171]    [Pg.57]    [Pg.238]    [Pg.91]    [Pg.27]    [Pg.116]    [Pg.150]    [Pg.44]    [Pg.489]    [Pg.94]    [Pg.69]    [Pg.74]    [Pg.44]    [Pg.82]    [Pg.278]    [Pg.9]    [Pg.21]    [Pg.2193]    [Pg.700]    [Pg.19]    [Pg.37]    [Pg.78]    [Pg.116]    [Pg.46]    [Pg.211]   
See also in sourсe #XX -- [ Pg.112 ]




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